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Proof step 6 from proof nodes-cons-write-other (previous step)

# ax = # ndx, ax[n0] = @(m0, m1, m2), n0 < # ndx, ∀ n. n < # ndx → ax[n] ∈ gstore ∧ ¬ ax[n].lnum ∈ ginval ∧ gstore[ax[n]].nd = ndx[n] ⊦ ndx = [], ax[n0] ∈ gstore[n, groupblock(gstore[n].gndlist, gstore[n].ladrlist, m)] ∧ ¬ m0 ∈ ginval ∧ gstore[n, groupblock(gstore[n].gndlist, gstore[n].ladrlist, m)][ax[n0]].nd = ndx[n0]

Heuristic simplifier applied rule simplifier

And obtained the following new goals

Proof step 7:
# ax = # ndx, ax[n0] = @(m0, m1, m2), n0 < # ndx, ∀ n. n < # ndx → ax[n] ∈ gstore ∧ ¬ ax[n].lnum ∈ ginval ∧ gstore[ax[n]].nd = ndx[n] ⊦ ndx = [], @(m0, m1, m2) ∈ gstore[n, groupblock(gstore[n].gndlist, gstore[n].ladrlist, m)] ∧ ¬ m0 ∈ ginval ∧ gstore[n, groupblock(gstore[n].gndlist, gstore[n].ladrlist, m)][@(m0, m1, m2)].nd = ndx[n0]

Proof step 6 from proof nodes-cons-write-other (previous step)

Heuristic simplifier applied rule simplifier

And obtained the following new goals

Rule argument

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